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Mathematical Analysis and Applications

MAA 2020, Jamshedpur, India, November 2-4, Springer Proceedings in Mathematics &

Das, Sourav / N Mohapatra et al, Ram
Erschienen am 01.03.2022
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Bibliografische Daten
ISBN/EAN: 9789811681769
Sprache: Englisch
Auflage: 1. Auflage
Einband: Gebunden

Autorenportrait

OUAYL CHADLI is Professor of Mathematics for Economic Decisions at the Faculty of Economy, Ibn Zohr University, Agadir, Morocco. He received his Ph.D. in Applied Mathematics in 2000 from Cadi Ayyad University, Marrakesh, Morocco. Subsequently, he did his post-doctoral studies at the Department of Economics at the Universidad Autonoma de Barcelona, Spain (two years) and the Department of Applied Mathematics, National Sun Yat-Sen University, Kaohsiung, Taiwan (one year). His main research interests are in nonlinear analysis and optimizations on variational and hemivariational inequalities, equilibrium problems, nonlinear evolution equations, maximal monotone operators, game theory, economics, inverse problems, and optimal control. He also works on the numerical approaches for finding solutions for equilibrium problems and bilevel equilibrium problems with applications in game theory and transportations. He has published over 46 papers in prestigious journals and is presently Associate Editor of the Journal of Nonlinear and Variational Analysis. In 2017, he visited the Department of Mathematics at the University of Central Florida, USA, under the Fulbright Visiting Scholar Program. He received the International Federation of Operational Research Societies (IFORS) award for his research achievements as a graduate student during the summer school on Generalized Convexity/Monotonicity, Samos, Greece, 1999. SOURAV DAS is Assistant Professor at the Department of Mathematics, National Institute of Technology Jamshedpur, India. He completed his Ph.D. in Mathematics from the Indian Institute of Technology Roorkee, India, in 2017. Earlier, Dr. Das worked as Lecturer at the Department of Mathematics, National Institute of Technology Hamirpur, India. He has published several research articles in internationally reputed journals and conferences. His areas of research include complex analysis, orthogonal polynomials and special functions. He is actively involved in teaching undergraduate and postgraduate students as well as Ph.D. students. He visited several universities globally for academic activities and delivered many lectures and is also member of many professional societies such as American Mathematical Society (AMS), Society for Special Functions and their Applications (SSFA), and International Association of Engineers (IAENG). RAM N. MOHAPATRA is Professor of Mathematics at the University of Central Florida,Orlando, USA. He completed his Ph.D. in Mathematics in 1968 from Jabalpur University, India, under the guidance of late Prof. Tribikram Pati. He worked as a lecturer at the Regional College of Education, Bhubaneswar, India, and at the Postgraduate Department of Mathematics, Sambalpur University, India, before joining the American University of Beirut, Lebanon. He has published over 170 research papers in peer reviewed journals in summability theory and sequence spaces, Fourier analysis, approximation and geometric function theory, fluid mathematics, mathematical physics, mathematical models in epidemiology, frames in hilbert C* modules, optimal frames for erasers, variational inequalities, equilibrium problems, and optimization theory. He has coauthored a book and edited nine volumes published by renowned publishers (including Springer Nature). His current interests are in image encryption, cyber security, and equilibrium problems arising in variational inequality formulations. He is member of the American Mathematical Society. A. SWAMINATHAN is Professor at the Department of Mathematics, Indian Institute of Technology Roorkee, India. He received his Ph.D. in Mathematics from the University of Madras, India, in the field of univalent functions, which is a branch of complex analysis. He continued to pursue his research work on various aspects of univalent functions and the computational aspects of various special functions, particularly on the G

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